The model of reality which I am postulating states that the expansion of 3-D space is infinite and perpetual. Within that infinite 3-D space there exists an infinity of separate, unique and individual physical universes including our own. Each universe remains separate from every other by virtue of being constructed from their own unique relative Planck constant frequency. Everything which exists in any given physical universe [including the relative EM spectrum] is therefore based on multiples of the harmonic resonances of the mother Planck frequency.

Each physical universe therefore occupies it's own individually constructed 3-D space in it's own particular 1 Planck frequency and does not infringe or interfere with any other physical universe. No information can therefore be exchanged between any 2 separate physical universes.

The model states that the natural rest state of the universe as a whole is one of total equilibrium. The creation of matter throughout the universe is as a by-product of the process which occurs when the perpetual expansion (movement) of 3-D space disrupts the equilibrium of a Lagrangian point. The natural tendency of the universe is to instantaneously snap back to a state of equilibrium when the latter has been corrupted.

The model states that all matter is recreated moment to moment in 1 Planck increments within that infinitely expanding 3-D space.

The model makes a significant differentiation between even the smallest particle of matter and a coordinate. Matter exists only because of the pre-existence of the expansion/movement of 3-D space. It exists in time because of the expansion of space. Matter is a by product of the existence of 4-D space-time.

A coordinate on the other hand is at any given 'frozen' moment, fundamentally a Lagrangian coordinate in a static 3 dimensional space. A 'Lagrangian' zero point represents a coordinate which is in perfect equilibrium with the static 3 D framework of all of space. A 'frozen' moment is defined as the intervening time between which 2 coordinates move a distance of 1 relative Planck length. A Lagrangian moment has a lifespan which dependant on how long it takes for a 3rd force to dislodge it from perfect equilibrium to another geodesic. During that Lagrangian moment however, the coordinate exists in perfect equilibrium with every other Lagrangian coordinate in our known universe. A coordinate is represented by notional perfect sphere with a diameter of 1 Planck length.

It is evident that GR is incapable of recognising the universal equilibrium which exists in a Planck sphere or Lagrangian point in 3-D space . Inanimate matter existing in 4-D space-time conforms with the laws of GR and is entirely predictable. The future position of the coordinates of a Living organism which is continually moving in an indeterminate manner in 4-d space-time on the other hand is entirely unpredictable. The laws of GR applies only to the laws of motion which dictates the position and trajectory of inanimate matter in 4-D space.

The model states that matter, time, 3-D space and physical reality expands radially outward from the centre of any given 1 Planck diameter sphere in increments of spheres of increasing diameters of 1 Planck length.

The important point is that in any given Planck unit of time, the coordinate exists in perfect equilibrium. It is only after a relative movement of 1 Planck length between any 2 coordinates that the movement is registered by the initiation of the subsequent correction process.

The coordinates of an inanimate pen lying on a table exists within a particular geodesic sphere which surrounds the earth. Whilst it continues to orbit the centre of the Earth (at the rate dictated by the rate of rotation of the surface of the Earth around it's centre), the coordinates of the pen do not corrupt any part of the particular Lagrangian geodesic sphere. Whilst the pen remains undisturbed at it's present position within the particular geodesic of the Earth, it requires zero energy for the coordinates of the pen to traverse the geodesic whilst the rotation of the Earth remains constant. That is why it just lies there.

The perpetual movement of the coordinates of space causes the Planck equilibrium [natural rest state] to be corrupted. The degree of the corruption of the natural equilibrium at the Planck scale caused by the perpetual movement of the coordinates of 3-D space, is equal to the amount of energy required in rectifying the corruption in order to re-establish the natural equilibrium.

Because of the perpetual movement of the coordinates, it is therefore impossible for a perfect state of equilibrium [zero exchange of energy] to exist in 4 -D reality. It is however theoretically possible for a Lagrangian equilibrium to exist in a static 3 – D framework.

Given that 1 Planck length does not exist in time or space, the universe snaps back instantaneously to it's natural rest state of equilibrium when the movement between any 2 coordinates exceeds 1 Planck length.

The difference between inanimate & animate living matter is that after a movement of 1 PL the former will certainly occupy a new coordinate in the 4-D framework whilst the latter will occasionally occupy the same coordinate in the same 4-D frame.

I invite any conjecture as to what may occur when a fundamental particle of living matter occupies the same coordinate in 3-d space after a period of 1 Planck length of movement?